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Fundamental representation space < Fundamental representations < Fundamental research  Facettes :

List of bibliographic references indexed by Fundamental representations

Number of relevant bibliographic references: 16.
Ident.Authors (with country if any)Title
000163 (2012) A A Gerasimov ; Dmitrii R. Lebedev ; Sergei V. OblezinNew integral representations of Whittaker functions for classical Lie groups
000797 (2008) L. Hkov [Canada] ; M. Larouche [Canada] ; J. Patera [Canada]The rings of n-dimensional polytopes
000B04 (2006) David Hernandez [France]The Kirillov-Reshetikhin conjecture and solutions of T-systems
000B37 (2006) On differential invariants of geometric structures
001235 (2001) N-wave interactions related to simple Lie algebras. 2-reductions and soliton solutions
001351 (2000) The complex Toda chains and the simple Lie algebras: II. Explicit solutions and asymptotic behaviour
001A25 (1996) Vyjayanthi Chari [États-Unis] ; Andrew Pressley [Royaume-Uni, Malte]Yangians, integrable quantum systems and Dorey's rule
001A28 (1996) Jean-Loup Gervais [France] ; Mikhail V. Saveliev [France]W -geometry of the Toda systems associated with non-exceptional simple Lie algebras
001A92 (1996) J. B. Zuber [France]Graphs and reflection groups
001F53 (1992) G. L. RybnikovTensor invariants of the Lie algebra sl2(ℂ[t]) and fundamental representations of the Lie algebra$$s\hat p_{2n} $$
002117 (1991) Lehong Van [Russie]Globally minimal homogeneous subspaces in compact homogeneous sympletic spaces
002464 (1987) V. S. Gerdjikov [Bulgarie]The Zakharov-Shabat dressing method and the representation theory of the semisimple Lie algebras
002569 (1986) E. Ogievetsky [Russie] ; P. Wiegmann [Suisse]Factorized S -matrix and the Bethe ansatz for simple lie groups
002902 (1982) Jacek Dobaczewski [France]A unification of boson expansion theories
002927 (1982) Wilhelm Singhof [Allemagne]Parallelizability of homogeneous spaces, I
003186 (1971) Jun-Ichi Igusa [États-Unis]On certain representations of semi-simple algebraic groups and the arithmetic of the corresponding invariants (1)

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